2023•Unpublished venueRequires access

Modeling and analysis of K-tier heterogeneous cellular networks based on matern cluster processes

Yalan Wang, Du Zou

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Abstract

In the study of heterogeneous cellular networks (HetNets) using stochastic geometry theory, the location of base stations is usually regarded as the point of homogeneous Poisson point process (PPP) distribution. The PPP model, however, is unable to adequately depict how base stations are distributed in hot regions. To solve this problem, the Matern cluster process is used for modeling, and the downlink coverage probability is used. The simulation proves that the base station deployment based on the Poisson cluster has a higher coverage probability.

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In the study of heterogeneous cellular networks (HetNets) using stochastic geometry theory, the location of base stations is usually regarded as the point of homogeneous Poisson point process (PPP) distribution. The PPP model, however, is unable to adequately depict how base stations are distributed in hot regions. To solve this problem, the Matern cluster process is used for modeling, and the downlink coverage probability is used. The simulation proves that the base station deployment based on the Poisson cluster has a higher coverage probability.

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Available abstract

In the study of heterogeneous cellular networks (HetNets) using stochastic geometry theory, the location of base stations is usually regarded as the point of homogeneous Poisson point process (PPP) distribution. The PPP model, however, is unable to adequately depict how base stations are distributed in hot regions. To solve this problem, the Matern cluster process is used for modeling, and the downlink coverage probability is used. The simulation proves that the base station deployment based on the Poisson cluster has a higher coverage probability.

Key concepts: Stochastic geometry, Point process, Base station, Poisson point process, Poisson distribution, Computer science, Telecommunications link, Coverage probability

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